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An Introduction to R and Python for Data Analysis: A Side-by-Side Approach. R 和 Python 数据分析入门:并行方法》。
IF 1.8 4区 数学 Q1 Mathematics Pub Date : 2024-04-17 DOI: 10.1080/00031305.2024.2320949
Gabriel Wallin
Published in The American Statistician (Vol. 78, No. 2, 2024)
发表于《美国统计学家》(第 78 卷第 2 期,2024 年)
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引用次数: 0
On Point Estimators for Gamma and Beta Distributions 关于伽马分布和贝塔分布的点估计器
IF 1.8 4区 数学 Q1 Mathematics Pub Date : 2024-04-17 DOI: 10.1080/00031305.2024.2332766
Nickos D. Papadatos
Let X1,…,Xn be a random sample from the gamma distribution with density f(x)=λαxα−1e−λx/Γ(α), x > 0, where both α>0 (the shape parameter) and λ>0 (the reciprocal scale parameter) are unknown. The m...
假设 X1,...,Xn 是伽马分布的随机样本,密度为 f(x)=λαxα-1e-λx/Γ(α),x > 0,其中 α>0(形状参数)和 λ>0(倒标度参数)均未知。该模型的...
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引用次数: 0
Statistical Theory: A Concise Introduction, 2nd ed. 统计理论:统计理论:简明导论》,第 2 版。
IF 1.8 4区 数学 Q1 Mathematics Pub Date : 2024-04-17 DOI: 10.1080/00031305.2024.2325704
Juan Sosa
Published in The American Statistician (Ahead of Print, 2024)
发表于《美国统计学家》(2024 年提前出版)
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引用次数: 0
Deep Learning and Scientific Computing with R torch 使用 R torch 进行深度学习和科学计算
IF 1.8 4区 数学 Q1 Mathematics Pub Date : 2024-04-17 DOI: 10.1080/00031305.2024.2320219
Yang Ni
Published in The American Statistician (Vol. 78, No. 2, 2024)
发表于《美国统计学家》(第 78 卷第 2 期,2024 年)
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引用次数: 0
Introduction to Statistical Modelling and Inference 统计建模与推理入门
IF 1.8 4区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2024-04-17 DOI: 10.1080/00031305.2024.2326662
Nianpin Cheng, Beth Chance
Published in The American Statistician (Ahead of Print, 2024)
发表于《美国统计学家》(2024 年提前出版)
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引用次数: 0
Boldness-Recalibration for Binary Event Predictions 二进制事件预测的魄力-再校准
IF 1.8 4区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2024-04-04 DOI: 10.1080/00031305.2024.2339266
Adeline P. Guthrie, Christopher T. Franck
Probability predictions are essential to inform decision making across many fields. Ideally, probability predictions are (i) well calibrated, (ii) accurate, and (iii) bold, i.e., spread out enough ...
概率预测对许多领域的决策制定至关重要。理想情况下,概率预测(i)校准良好,(ii)准确,(iii)大胆,即足够分散......
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引用次数: 0
Tractable Bayesian inference for an unidentified simple linear regression model 不明简单线性回归模型的贝叶斯推断方法
IF 1.8 4区 数学 Q1 Mathematics Pub Date : 2024-03-26 DOI: 10.1080/00031305.2024.2333864
Robert Calvert Jump
In this paper, I propose a tractable approach to Bayesian inference in a simple linear regression model for which the standard exogeneity assumption does not hold. By specifying a beta prior for th...
在本文中,我提出了一种简单线性回归模型的贝叶斯推断方法,该模型的标准外生性假设并不成立。通过为该模型指定一个贝塔先验值,我们可以得到一个简单的线性回归模型。
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引用次数: 0
Moments of the Nonnegative Adjusted Estimator of Squared Multiple Correlation 平方多重相关性的非负调整估计量的矩
IF 1.8 4区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2024-03-18 DOI: 10.1080/00031305.2024.2332764
Joseph F. Lucke
I present the moments of the nonnegative adjusted estimator of the squared multiple correlation ρ2, the coefficient of determination for random-predictor regression. This estimator, first proposed...
我提出了多重相关平方 ρ2(随机预测回归的决定系数)的非负调整估计量的矩。这个估计器是首次提出的...
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引用次数: 0
Covariance Matrix Estimation for High-Throughput Biomedical Data with Interconnected Communities 具有互联群落的高通量生物医学数据的协方差矩阵估计
IF 1.8 4区 数学 Q1 Mathematics Pub Date : 2024-03-11 DOI: 10.1080/00031305.2024.2329681
Yifan Yang, Chixiang Chen, Shuo Chen
Estimating a covariance matrix is central to high-dimensional data analysis. Empirical analyses of high-dimensional biomedical data, including genomics, proteomics, microbiome, and neuroimaging, am...
估计协方差矩阵是高维数据分析的核心。对包括基因组学、蛋白质组学、微生物组和神经影像学在内的高维生物医学数据进行实证分析,是一项非常重要的工作。
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引用次数: 0
Thick Data Analytics (TDA): An Iterative and Inductive Framework for Algorithmic Improvement 厚数据分析(TDA):算法改进的迭代和归纳框架
IF 1.8 4区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2024-03-11 DOI: 10.1080/00031305.2024.2327535
Minh Nguyen, Tiffany Eulalio, Ben Marafino, Christian Rose, Jonathan H. Chen, Michael Baiocchi
A gap remains between developing risk prediction models and deploying models to support real-world decision making, especially in high-stakes situations. Human-experts’ reasoning abilities remain c...
在开发风险预测模型和部署模型以支持现实世界的决策制定之间仍然存在差距,尤其是在高风险情况下。人类专家的推理能力仍然很有限。
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引用次数: 0
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